Journal of Computer Chemistry, Japan
Online ISSN : 1347-3824
Print ISSN : 1347-1767
ISSN-L : 1347-1767
Volume 15, Issue 1
Displaying 1-6 of 6 articles from this issue
Foreword
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  • Takamitsu KOHZUMA
    2016Volume 15Issue 1 Pages A3-A6
    Published: 2016
    Released on J-STAGE: April 25, 2016
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    In the 20th century, the molecular level of elucidation of biological molecules was developed. The quantum chemical understanding of the complex compounds has been developed with the development of quantum mechanics. Molecular biology, structural biology, and bioinorganic chemistry appeared, and we have come to understand many varieties of biological phenomena at the molecule and/or atomic levels, accompanied by the huge growth of computational science. The dawn of biomolecluar science occurred and its growth in the late of 19th–middle of 20th centuries is reviewed in this paper.
  • Sumio TOKITA
    2016Volume 15Issue 1 Pages A7-A12
    Published: 2016
    Released on J-STAGE: April 25, 2016
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    Supplementary material
    The solutions (χnlm) of the Schrödinger equation for the hydrogen atom contain the term exp(imϕ). When m = 0, functions χnlm are real, however, in the cases of m ≠ 0, functions χnlm are complex. Probability density distribution of χ320, χ32±1, or χ32±2 was sculptured in a glass block (Figure 1). Each picture is symmetric about the z axis. It was compared with 3-D isosurface model such as Figure 2. By taking linear combinations of χ32+1 and χ32−1, it is known to obtain the real atomic orbitals χ3dzx and χ3dyz. Similarly, from χ32±2 and χ32−2, the real atomic orbitals χ3dx2-y2 and χ3dxy are obtained. In this paper, this mathematical process is graphically visualized (Figure 3). The "doughnut(s)" are sliced by plane(s) containing the z axis. The number of the plane(s) equals the |m| value. As the plane is a nodal plane, by rounding the edge and attaching positive or negative sign to each lobe, the familiar "clover" type orbital is obtained. Probability density distribution in the 3-dimensional representation of hydrogen four 3d orbitals thus obtained was sculptured in a glass block (Figure 4). Isosurface models (Figure 3, bottom) can hardly show the entire region where an electron can be found. On the other hand, in the diagram of probability density distribution models (Figure 4), an electron is found everywhere around the nucleus. Number of conical nodes together with planar nodes in hydrogen 3d atomic orbitals is summarized in Table 1.
General Paper
Technical Paper
  • Tadayosi YOSHIMURA, Norio SENDA
    2016Volume 15Issue 1 Pages 7-12
    Published: 2016
    Released on J-STAGE: April 25, 2016
    Advance online publication: March 18, 2016
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    Molecular modeling of the CAD system to create an STL file is almost non-existent. Molecular structure coordinate data, which have been published, cannot be directly exploited by CAD. OpenSCAD is written in an object language in the same way programmers write solid 3D CAD models. Therefore, molecular data in molecular modeling software (atom position x, y, z data) have been created. We are programming in OpenSCAD language to create an STL file.We have realized a series of programming work in molecular modeling software Winmostar (V6.003), and are running a version up of the OpenSCAD function. Without having to understand the OpenSCAD language, it is possible to create an STL file for the 3D printer of molecular models.
  • Toshihiko HANAI
    2016Volume 15Issue 1 Pages 13-21
    Published: 2016
    Released on J-STAGE: May 06, 2016
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    Computational chemistry programs were evaluated as aids to teaching qualitative analytical chemistry. Computational chemical calculations can predict absorption spectra, thus enabling the modeling of indicator dissociation mechanisms by different computational chemical programs using a personal computer. An updated MNDO program among 51 programs was found to be the best predictor to explain the dissociation mechanisms of isobenzofuranones and sulfonephthaleins. Unknown dissociation constants were predicted from atomic partial charges instead of Hammett's constants.
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